If the complex cube roots of \( (-i) \) are \( \alpha, \beta, \gamma \), then \( \alpha^{2}+\bet...

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If `alpha` be the real cube root of and `beta`, `gamma` be the complex cube roots of `m`, a rea... If `alpha` be the real cube root of and `beta`, `gamma` be the complex cube roots of `m`, a rea...
Release method 3 roots of 216 & 343 @MethShort Release method 3 roots of 216 & 343 @MethShort
2.a) If α= 1/2 (–1+ √–3) and β= 1/2 (–1– √–3), show that α⁴ + α²β² + β⁴ = 0 Cube root of Unity. NEB 2.a) If α= 1/2 (–1+ √–3) and β= 1/2 (–1– √–3), show that α⁴ + α²β² + β⁴ = 0 Cube root of Unity. NEB
Class 10 - Mathematics - Chapter 2 - Lecture 4 - Properties of cube roots of unity - Allied Schools Class 10 - Mathematics - Chapter 2 - Lecture 4 - Properties of cube roots of unity - Allied Schools
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